Detail publikace

Crack propagation criteria for the crack terminating on the interface of a thin orthotropic layer and an orthotropic substrate.

ŠEVEČEK, O. PROFANT, T. KOTOUL, M.

Český název

Crack propagation criteria for the crack terminating on the interface of a thin orthotropic layer and an orthotropic substrate.

Anglický název

Crack propagation criteria for the crack terminating on the interface of a thin orthotropic layer and an orthotropic substrate.

Typ

článek ve sborníku ve WoS nebo Scopus

Jazyk

en

Originální abstrakt

The contribution discusses possible approach for the formulation of fracture criteria for the general stress concentrators – especially a surface crack terminating at the interface of two dissimilar orthotropic media. The classical differential analysis is unsuitable due to the discontinuity in the elastic properties which leads on the interface to a zero or infinite energy release rates. Theory of the Finite Fracture Mechanic is used to overcome this problem (crack increase of finite length is used instead of the infinitesimal one). The three possibilities of the crack propagation are taken into the consideration – crack deflection (single or double) and a penetration of the crack across the interface into the substrate. The so-called matched asymptotic procedure in combination with FEM is used for the calculation of appropriate changes of potential energy caused by the fracture.

Český abstrakt

The contribution discusses possible approach for the formulation of fracture criteria for the general stress concentrators – especially a surface crack terminating at the interface of two dissimilar orthotropic media. The classical differential analysis is unsuitable due to the discontinuity in the elastic properties which leads on the interface to a zero or infinite energy release rates. Theory of the Finite Fracture Mechanic is used to overcome this problem (crack increase of finite length is used instead of the infinitesimal one). The three possibilities of the crack propagation are taken into the consideration – crack deflection (single or double) and a penetration of the crack across the interface into the substrate. The so-called matched asymptotic procedure in combination with FEM is used for the calculation of appropriate changes of potential energy caused by the fracture.

Anglický abstrakt

The contribution discusses possible approach for the formulation of fracture criteria for the general stress concentrators – especially a surface crack terminating at the interface of two dissimilar orthotropic media. The classical differential analysis is unsuitable due to the discontinuity in the elastic properties which leads on the interface to a zero or infinite energy release rates. Theory of the Finite Fracture Mechanic is used to overcome this problem (crack increase of finite length is used instead of the infinitesimal one). The three possibilities of the crack propagation are taken into the consideration – crack deflection (single or double) and a penetration of the crack across the interface into the substrate. The so-called matched asymptotic procedure in combination with FEM is used for the calculation of appropriate changes of potential energy caused by the fracture.

Klíčová slova česky

crack propagation criteria, deflection, interface, anisotropic

Klíčová slova anglicky

crack propagation criteria, deflection, interface, anisotropic

Rok RIV

2007

Vydáno

15.05.2007

Nakladatel

Institute of thermomechanics Academy of science of the Czech Republic

Místo

Prague

ISBN

978-80-87012-06-2

Kniha

Engineering Mechanics 2007

Číslo edice

1

Strany od–do

271–272

Počet stran

2

BIBTEX


@inproceedings{BUT22913,
  author="Oldřich {Ševeček} and Tomáš {Profant} and Michal {Kotoul},
  title="Crack propagation criteria for the crack terminating on the interface of a thin orthotropic layer and an orthotropic substrate.",
  booktitle="Engineering Mechanics 2007",
  year="2007",
  month="May",
  pages="271--272",
  publisher="Institute of thermomechanics Academy of science of the Czech Republic",
  address="Prague",
  isbn="978-80-87012-06-2"
}